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More Old MCQ

Orphaned Multiple Choice Questions (MCQ) due to changes of exam system.
  • Find d so that x + 6 is a factor of x^4 + 4x^3 - 21x^2 + dx + 108.
  • A certain lotto game consists of 30 different balls numbered 1 to 30. If five balls are drawn at random without replacement, how many possible winning combinations can be made?
  • A furniture manufacturer has two machines, but only one can be used at a time.
  • xO3wmaY-1 What is the amount of the deposit after five years?
  • The total surface area of a closed cylindrical tank is 153.94 square meter. If the volume is to be maximum, what is its height in meters.
  • What type of sequence is 12, 6, 4, 3, ...?
  • dKi9DFQ-2 Find the maximum positive shear that could developed at the section just after point A.
  • Convert $5\pi / 6$ into degree measure.
  • Determine the radius of the circle tangent to the coordinate axes and to another circle with center at (5, 5) and of radius 5.
  • A hemispherical dome is 16 meters in diameter. If the bottom 1-meter strip of the dome’s surface painted, what is the total painted area?
  • FYrh97O-1 Find x in meters.
  • A lead pencil whose ends are regular hexagons was cut from a cylindrical piece of wood with the least waste.
  • An electrical firm manufactures light bulbs that have a length of life that is approximately normally distributed, with mean equal to 800 hours and a standard deviation of 40 hours.
  • An equilateral triangle is inscribed within a circle whose diameter is 12 cm. In this triangle a circle is inscribed; and in this circle, another equilateral triangle is inscribed; and so on indefinitely. Find the sum of the areas of all the triangles.
  • Three people toss a coin, and the odd man pays for the coffee. If the coins all turn up the same, they are tossed again. Find the probability that fewer than 4 tosses are needed.
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